1) Laplacian pyramid transform
拉普拉斯塔式变换
1.
Firstly,the linear addition of original image and its details obtained by Laplacian pyramid transform is used to enhance image in space domain.
首先对原图像进行拉普拉斯塔式变换(LP)得到原图像的细节图像,并将它和原图像线性相加实现空间域增强;然后对空间域增强后的图像进行Contourlet变换得到不同尺度和不同方向上的变换系数,构造非线性增强函数对变换系数做增强处理,实现变换域增强;最后对增强处理后的变换系数进行Contourlet反变换,实现最终的图像增强。
2) Laplacian pyramid transformation
拉普拉斯金字塔形变换
3) Laplace transform representation
拉普拉斯变换表达式
4) Laplace transform
拉普拉斯变换
1.
Analysing the transition procedure of circuit by Laplace transform;
用拉普拉斯变换法分析电路的暂态过程
2.
Hybrid Laplace transform finite element method for solving the convection-dispersion problems;
求解对流－弥散问题的混合拉普拉斯变换有限单元法
3.
A numerical inversion for the laplace transform of Lubich with application to partial differential equation;
Lubich的拉普拉斯变换数值逆在偏微分方程中的应用
5) Laplace transformation
拉普拉斯变换
1.
Solution of beam deflection curve based on laplace transformation;
梁挠曲轴方程的拉普拉斯变换求解
2.
Application research of the Laplace Transformation;
拉普拉斯变换的应用研究
3.
Based on the analytic solution of 1-D steady water quality model for river flow,it has been transformed as normal distribution equation with a=ut and δ=2Et by Laplace transformation.
本文以一维稳态河流水质污染模型的解析解为基础,通过拉普拉斯变换,将模型解析解转化为期望值a=ut、均方差δ=2Et的正态分布方程。
6) Laplace transforms
拉普拉斯变换
1.
In this paper Laplace transforms is utilized in viscoelastic theory of polymers making the relations between various viscoelastic functions like relaxation modulus, creep compliance and functiqns representing dynamic behavior simple and clear, relaxation spectrum and retardation spectrum are defined in terms of Laplace transform to correlate all viscoelastic functions.
将拉普拉斯变换应用于聚合物粘弹性理论，使粘弹性材料的特性函数如松弛模量、蠕变柔量以及表示动态力学性能的函数之间的关系简单明了，并用拉氏变换定义松弛谱和推迟谱，将各粘弹函数相互联系起来。
2.
With Laplace transforms,the question can be solved in Laplace d.
利用拉普拉斯变换,将定解问题转换到拉普拉斯域内求解。
3.
In this paper,the exact bound state solutions of the three-dimensional radial Schrdinger equation with the isotropic harmonic oscillator are simply derived from Laplace transforms.
本文应用拉普拉斯变换得到了三维各向同性谐振子波函数边界的精确解,同时,利用同种方法还得到了利用产生算符和湮灭算符表达的该波函数的递推关系。
补充资料：变换器式功率因数表(见变换器式电表)
变换器式功率因数表(见变换器式电表)
transducer type power factor meter
b lanhuonq一sh一gongl口y一nshub(ao变换器式功率因数表(transdueer type powerfaetor meter)见变换器式电表。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条